Incorporating real-options analysis into the accounting curriculum

Abstract

Abstract In this paper, we argue that accounting curricula should be expanded to cover the topic of real options. Our argument relies on reference to the [American Institute of Certified Public Accountants (AICPA) (1999) ( Core Competency Framework , New York, NY: AICPA Accessed 21.08.08], the framework for curriculum change espoused by [Arya, A., Fellingham, J. C., & Schroeder, D. A. (2003). An academic curriculum proposal. Issues in Accounting Education , 18 (1) 29–35], a global study of core competencies for management accountants [International Federation of Accountants (IFAC), (2002). Competency profiles for management accounting practice and practitioners. New York, NY: International Federation of Accountants], a global capital-budgeting “best practices statement” [International Federation of Accountants (IFAC), (2008). International good practice guidance: Project appraisal using discounted cash flow . New York, NY: International Federation of Accountants], current specifications of the CMA exam [Institute of Management Accountants (IMA), (2008). Certified management accountant (CMA) learning outcome statements (effective 07/01/04), updated 07/2008 . Accessed 29.10.08.], and elements of the Albrecht and Sack report [Albrecht, W. S., & Sack, R. J. (2000). Accounting education: Charting the course through a perilous future . Accounting education series, Vol. 16. Sarasota, FL: American Accounting Association]. We make special reference to the linkage of the topic of real options to two broad educational goals: decision-modeling and risk analysis. Existing resources that accounting faculty can use to incorporate real options into the curriculum are limited. As a response, we provide an extended example that accounting educators can use to cover the topic of real options. This example uses a set of binomial trees (one for cash inflows and another for cash outflows). The step-by-step approach presented in this paper allows students without a technical/mathematical background to extend discounted-cash-flow (DCF) decision models (e.g., NPV) to incorporate real options that are embedded in proposed investment projects.